2017
DOI: 10.1063/1.4981229
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Nonlinear dynamics of turbulence driven magnetic islands. I. Theoretical aspects

Abstract: The nonlinear properties of a turbulence driven magnetic island (TDMI) are investigated. Starting from a minimal magnetohydrodynamic fluid model that provides for the generation of a TDMI and using scale separation arguments along with numerical simulation findings, we elucidate the links between the nonlinear transport properties of such magnetic islands and the characteristic features of the small scale turbulence. We also explain the phenomenon of partial pressure flattening inside the TDMI. Published by AI… Show more

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Cited by 14 publications
(31 citation statements)
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“…In Ref. 5, a model has been developed to evaluate the role of the turbulence in the generation of magnetic islands. The issue is both to obtain a better understanding of the impact of the interchange scales on the transport properties of TDMIs and to infer some signatures of TDMIs.…”
Section: Introductionmentioning
confidence: 99%
“…In Ref. 5, a model has been developed to evaluate the role of the turbulence in the generation of magnetic islands. The issue is both to obtain a better understanding of the impact of the interchange scales on the transport properties of TDMIs and to infer some signatures of TDMIs.…”
Section: Introductionmentioning
confidence: 99%
“…In our 6field model, adiabaticity is only ensured if the parallel electron heat flux is sufficiently large so that ∇ T e ≈ 0. Together with the condition ∇ φ ≈ ∇ p e from Ohm's law equation (18), this results in ∇ φ ≈ ∇ n. However, we should not assume perfect equilibration of the ion temperature. This necessity to decouple electron and ion temperature is the reason why we chose to maintain separate ion and electron pressure evolution equations rather than assuming p i ∝ p e .…”
Section: B Linear Analysis: Evidence Of Itg Modementioning
confidence: 99%
“…The variations of these energy contributions are readily obtained from the evolution equations (18) to (23) by partial integration. For all our fieldsf we use periodic boundary conditions in y-direction and Dirichlet boundary conditions f = 0 in the x-direction.…”
Section: A Engergy Balancementioning
confidence: 99%
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